On Boundary Conditions for Damage Openings in RoPax-Ship Survivability Computations
The survivability of a damaged RoPax ship in the case of a flooding accident can be critical, as these ships have a tendency for a rapid capsize. Various simulation tools are presently in use to study the behavior of damaged RoPax and cruise ships ...
Petri Valanto
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The development of the deterministic nonlinear PDEs in particle physics to stochastic case
In the present work, accuracy method called, Riccati-Bernoulli Sub-ODE technique is used for solving the deterministic and stochastic case of the Phi-4 equation and the nonlinear Foam Drainage equation.
Mahmoud A.E. Abdelrahman, M.A. Sohaly
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Solutions of Bernoulli Equations in the Fractional Setting
We present a general series representation formula for the local solution of the Bernoulli equation with Caputo fractional derivatives. We then focus on a generalization of the fractional logistic equation and present some related numerical simulations.
Mirko D’Ovidio +2 more
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Bernoulli polynomial based wavelets method for solving chaotic behaviour of financial model
This paper presents an algorithm for solving systems of non integer financial chaotic model. The Bernoulli wavelets function approximation applies to fractional order financial systems for the first time.
Badr Saad T. Alkahtani +3 more
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Stein factors for negative binomial approximation in Wasserstein distance [PDF]
The paper gives the bounds on the solutions to a Stein equation for the negative binomial distribution that are needed for approximation in terms of the Wasserstein metric.
Barbour, A. D., Gan, H. L., Xia, A.
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Whole analogy between Daniel Bernoulli solution and direct kinematics solution [PDF]
In this paper, the relationship between the original Euler-Bernoulli's rod equation and contemporary knowledge is established. The solution which Daniel Bernoulli defined for the simplest conditions is essentially the solution of 'direct kinematics'. For
Filipović Mirjana, Đurić Ana
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In this paper, we presented a new expansion method constructed by taking inspiration for the Kudryashov method. Bernoulli equation is chosen in the form of F′=BFn-AF and some expansions are made on the auxiliary Bernoulli equation which is used in this ...
DURAN Serbay, KAYA Doǧan
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Approximation of backward stochastic differential equations using Malliavin weights and least-squares regression [PDF]
We design a numerical scheme for solving a Dynamic Programming equation with Malliavin weights arising from the time-discretization of backward stochastic differential equations with the integration by parts-representation of the $Z$-component by (Ann ...
Gobet, Emmanuel, Turkedjiev, Plamen
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Stabilization analysis of Euler-Bernoulli beam equation with locally distributed disturbance
In order to enrich the system stability theory of the control theories, taking Euler-Bernoulli beam equation as the research subject, the stability of Euler-Bernoulli beam equation with locally distributed disturbance is studied.
Pengcheng HAN, Danhong LIU
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Modified Bernoulli wavelets functional matrix approach for the HIV infection of CD4+ T cells model
In this study, we generated a novel functional matrix using Bernoulli wavelets. Also, we developed a novel technique called the Bernoulli wavelets collocation method to obtain reasonably accurate solutions for the HIV-infection model of CD4+ T cells ...
Kumbinarasaiah S., Manohara G.
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